Harnack’s estimate for a mixed local–nonlocal doubly nonlinear parabolic equation
Author:
Funder
Japan Society for the Promotion of Science
Publisher
Springer Science and Business Media LLC
Subject
Applied Mathematics,Analysis
Link
https://link.springer.com/content/pdf/10.1007/s00526-022-02378-2.pdf
Reference43 articles.
1. Abdellaoui, B., Attar, A., Bentifour, R., Peral, I.: On fractional $$p$$-Laplacian parabolic problem with general data. Ann. Mat. Pura Appl. (4) 197(2), 329–356 (2018)
2. Acerbi, E., Fusco, N.: Regularity for minimizers of nonquadratic functionals: the case $$13. Banerjee, A., Garain, P., Kinnunen, J.: Some local properties of subsolutons and supersolutions for a doubly nonlinear nonlocal parabolic $$p$$-Laplace equation. Ann. Mat. Pura Appl. 201(4), 1717–1751 (2022)4. Bourgain, J., Brezis, H., Mironescu, P.: Limiting embedding theorems for $$W^{s, p}$$ when $$s\,\uparrow \,1$$ and applications. J. Anal. Math. 87, 77–101 (2002)5. Bögelein, V., Duzaar, F., Marcellini, P.: Parabolic systems with $$p, q$$-growth: a variational approach. Arch. Ration. Mech. Anal. 210(1), 219–267 (2013)
3. Banerjee, A., Garain, P., Kinnunen, J.: Some local properties of subsolutons and supersolutions for a doubly nonlinear nonlocal parabolic $$p$$-Laplace equation. Ann. Mat. Pura Appl. 201(4), 1717–1751 (2022)
4. Bourgain, J., Brezis, H., Mironescu, P.: Limiting embedding theorems for $$W^{s, p}$$ when $$s\,\uparrow \,1$$ and applications. J. Anal. Math. 87, 77–101 (2002)
5. Bögelein, V., Duzaar, F., Marcellini, P.: Parabolic systems with $$p, q$$-growth: a variational approach. Arch. Ration. Mech. Anal. 210(1), 219–267 (2013)
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